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Maximizing data preservation in intermittently connected sensor networks

机译:在间歇连接的传感器网络中最大化数据保存

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In intermittently connected sensor networks, wherein sensor nodes do not always have connected paths to the base station, preserving generated data inside the network is a new and challenging problem. We propose to preserve the data items by distributing them from storage-depleted data generating nodes to sensor nodes with available storage space and high battery energy, under the constraints that each node has limited storage capacity and battery power. The goal is to maximize the minimum remaining energy among the nodes storing the data items, in order to preserve them for maximum amount of time until next uploading opportunity arises. We first give feasibility condition of this problem by proposing and applying a Modified Edmonds-Karp Algorithm (MEA) on an appropriately transformed flow network. We then show that when feasible solutions exist, finding the optimal solution is NP-hard. We develop a sufficient condition to solve the problem optimally. We then design a centralized greedy heuristic with less time complexity than that of the optimal, which also works when feasibility can not be satisfied and network partitions arise. Via extensive simulations, we show that the heuristic performs comparably to optimal.
机译:在间歇连接的传感器网络中,其中传感器节点并不总是具有到基站的连接路径,在网络内部保存生成的数据是一个新的且具有挑战性的问题。我们建议在每个节点具有有限的存储容量和电池电量的约束下,通过将数据项从存储耗尽的数据生成节点分发到具有可用存储空间和高电池电量的传感器节点来保存数据项。目的是使存储数据项的节点之间的最小剩余能量最大化,以便将它们保留最大时间,直到出现下一个上载机会。我们首先通过在适当转换的流网络上提出并应用改进的Edmonds-Karp算法(MEA)来给出此问题的可行性条件。然后我们证明,当存在可行解时,找到最佳解是NP-hard的。我们为充分解决问题创造了充分的条件。然后,我们设计了一个集中式贪婪启发式算法,其时间复杂度低于最佳算法,并且在无法满足可行性并出现网络分区时也可以使用。通过广泛的仿真,我们证明了启发式算法的性能与最佳算法相当。

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